Compound Interest Calculator

Watch contributions compound over time with an interactive growth curve

Final balance after 20 years

$145,180

Total contributions

$58,000

Total interest earned

$87,180

Growth Over Time

BalanceContributions
$50k$100k$150k$200k4y8y12y16y20y

Year-by-Year Breakdown

YearContributionsInterestBalance
1$12,400$816$13,216
2$14,800$1,864$16,664
3$17,200$3,162$20,362
4$19,600$4,727$24,327
5$22,000$6,578$28,578
6$24,400$8,737$33,137
7$26,800$11,226$38,026
8$29,200$14,068$43,268
9$31,600$17,288$48,888
10$34,000$20,916$54,916
11$36,400$24,978$61,378
12$38,800$29,508$68,308
13$41,200$34,539$75,739
14$43,600$40,108$83,708
15$46,000$46,252$92,252
16$48,400$53,014$101,414
17$50,800$60,438$111,238
18$53,200$68,572$121,772
19$55,600$77,468$133,068
20$58,000$87,180$145,180

How it works

This calculator runs a month-by-month simulation: each monthly contribution is added to the balance, and interest is applied at your chosen compounding frequency (the annual rate divided by the number of compounding periods). The chart shows your total balance in indigo and your cumulative contributions in gray -- the gap between them is the interest your money earned. All calculations happen entirely in your browser. Results are estimates and do not account for taxes, fees, or variable returns; this is not financial advice.

Free Compound Interest Calculator

This free compound interest calculator shows you exactly how your money can grow over time. Enter your starting balance, monthly contribution, interest rate, and time horizon, and instantly see your projected final balance, how much of it came from your own deposits, and how much was pure interest. An interactive growth chart and a year-by-year breakdown table make it easy to see the compounding "snowball" in action.

What Is Compound Interest?

Compound interest is interest calculated on both your original principal and on all the interest that has already been added to it. With simple interest, a $10,000 deposit at 7% earns the same $700 every year. With compound interest, that $700 is added to your balance, so the next year you earn 7% on $10,700, then on $11,449, and so on. Over long periods this difference becomes enormous, which is why compound interest is often called the most powerful force in personal finance.

The Compound Interest Formula Explained

The standard compound interest formula is A = P(1 + r/n)^(nt). In plain language:

So the formula simply says: divide the yearly rate into smaller chunks, apply one chunk each compounding period, and repeat for every period across all your years. When you also make regular contributions, each deposit starts its own compounding journey from the month it is added. This calculator handles that automatically with a month-by-month simulation, so the results reflect exactly when your money starts earning.

How to Use This Calculator

Start with your current savings as the initial principal, then add a realistic monthly contribution. For the interest rate, savings accounts might earn 4–5%, while long-term stock market returns have historically averaged around 7–10% before inflation. Drag the years slider to compare time horizons — extending from 20 to 30 years often more than doubles the interest earned, which shows why starting early matters more than starting big.

Why Compounding Frequency Matters

Interest that compounds monthly grows slightly faster than interest compounding quarterly or annually, because earnings get added to the base more often. Use the frequency selector to compare scenarios and match how your actual account compounds.

A Note on Accuracy

These results are estimates based on a constant rate of return. Real investments fluctuate, and the calculator does not account for taxes, fees, or inflation. Use it for planning and comparison — it is not financial advice.

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Frequently Asked Questions

What is compound interest?
Compound interest is interest earned on both your original money and on the interest that money has already earned. Instead of growing in a straight line, your balance grows faster over time because each interest payment becomes part of the base for the next one. This snowball effect is why long time horizons matter so much for savings and investments.
How is compound interest calculated?
This calculator runs a month-by-month simulation: each monthly contribution is added to the balance, then interest is applied at your chosen compounding frequency using the annual rate divided by the number of compounding periods per year. This mirrors the standard formula A = P(1 + r/n)^(nt), extended to handle ongoing contributions.
Does compounding frequency really make a difference?
Yes, though the effect is smaller than most people expect. Monthly compounding earns slightly more than quarterly, which earns slightly more than annual, because interest gets added to the base more often. At typical rates the difference is usually a fraction of a percent per year, but it adds up over decades.
How much do monthly contributions affect the final balance?
Regular contributions are often the biggest driver of long-term growth, especially in the early years. Each contribution starts compounding from the month it is added, so earlier and larger contributions have more time to grow. Even a modest monthly amount can end up contributing more to your final balance than a large one-time deposit.
Are these results guaranteed?
No. This tool produces an estimate based on a fixed annual rate, and real-world returns fluctuate year to year. It does not account for taxes, fees, inflation, or changing rates, and nothing here is financial advice. Use the results as a planning guide, not a prediction.